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Mumz [18]
3 years ago
9

Which pairs are like terms in expression 2/5y + 1/5x - 0.2y - 6 + (-2)

Mathematics
1 answer:
Gelneren [198K]3 years ago
3 0

<em><u>The pair of like terms are:</u></em>

\frac{2}{5}y \text{ and } -0.2y

<em><u>Solution:</u></em>

<em><u>Given expression is:</u></em>

\frac{2}{5}y + \frac{1}{5}x -0.2y-6+(-2)

We have to find the pairs that are like terms in the given expression

Like terms means that, terms that have same varibale but different ( or same ) coefficients

Here in the given expression "x" and "y" are the two variables present

Arrange the like terms

\frac{2}{5}y-0.2y+\frac{1}{5}x-6+(-2)

So here the first two terms has same varibale "y" but different coefficients. So they form a pair of like terms

"x" is present only once . There is no other term with variable "x"

6 and -2 are constants

So the pair of like terms are: \frac{2}{5}y \text{ and } -0.2y

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A home gardener estimates that 18 apple trees will produce an average yield of 80 apples per tree. But because of the size of th
aliina [53]

19 trees should be planted to maximize the total

<h3>How many trees should be planted to maximize the total</h3>

From the question, we have the following parameters:

Number of apples, x = 18

Yield, f(x) = 80 per tree

When the number of apple trees is increased (say by x).

We have:

Trees = 18 + x

The yield decreases by four apples per tree.

So, we have

Yield = 80 - 4x

So, the profit function is

P(x) = Apples * Yield

This gives

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Expand the bracket

P(x) = 1440 - 72x + 80x - 4x^2

Differentiate the function

P'(x) = 0 - 72 + 80 - 8x

Evaluate the like terms

P'(x) = 8 - 8x

Set P'(x) to 0

8 - 8x = 0

Divide through by 8

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Solve for x

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Trees = 18 + x

So, we have

Trees = 18 + 1

Evaluate

Trees = 19

Hence, 19 trees should be planted to maximize the total

Read more about quadratic functions at:

brainly.com/question/12120831

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1 year ago
I will give you 10B points plus mark someone again for the Brainliest if you get this right.
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A tissue is a group of cells that work together to perform a common function.

Step-by-step explanation:

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